Titlebook: Hermitian–Grassmannian Submanifolds; Daegu, Korea, July 2 Young Jin Suh,Yoshihiro Ohnita,Hyunjin Lee Conference proceedings 2017 Springer N

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Maximal Antipodal Subgroups of the Automorphism Groups of Compact Lie Algebras,us as many mutually commutative involutions of . as possible. For the classification we use our former results of the classification of maximal antipodal subgroups of quotient groups of compact classical Lie groups. We also use canonical forms of elements in a compact Lie group which is not connected.

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Inequalities for Algebraic Casorati Curvatures and Their Applications II,resented and equality cases are discussed. As their applications, basic Casorati inequalities for different .-Casorati curvatures for different kind of submanifolds of quaternionic space forms are presented.

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https://doi.org/10.1007/978-981-10-5556-0Hermitian symmetric spaces; Complex Quadrics; Complex two-plane Grassmannians; Sasakian space forms; Kae

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Young Jin Suh,Yoshihiro Ohnita,Hyunjin LeeIncludes Riemannian geometry and the link between the physical world and its visualization is geometry.Presents advanced differential geometry with an emphasis on geometric results.Discusses the Loren

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Springer Proceedings in Mathematics & Statisticshttp://image.papertrans.cn/h/image/425929.jpg

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,A Nearly Kähler Submanifold with Vertically Pluri-Harmonic Lift,We consider a certain lift from an almost Hermite submanifold to the bundle of partially complex structures of the ambient manifold. In particular, nearly Kähler submanifolds in Euclidean spaces such that the lifts are vertically pluri-harmonic are studied.

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A Construction of Weakly Reflective Submanifolds in Compact Symmetric Spaces,In this paper, we give sufficient conditions for orbits of Hermann actions to be weakly reflective in terms of symmetric triads, that is a generalization of irreducible root systems. Using these sufficient conditions, we obtain new examples of weakly reflective submanifolds in compact symmetric spaces.